x = Use the Law of Sines to find the indicated side x. (Assume a = 19. Round your answer to one decimal place. 4 37.50 Solve the triangle using the Law of Sines. (Assume b = 5, LA = 40, and ZC = 110. Round the lengths to two decimal places.) Sketch the triangle. LB = 270, 4C = 530, b = 42 270 53 B p3 270 A 42 O 530 42 27 27 530 42 Solve the triangle using the Law of Sines. (Round side lengths to the nearest integer.) c= Use the Law of Sines to solve for all possible triangles that satisfy the given conditions. (If an answer does not exist, enter DNE. Round your answers to one decimal place. Below, enter your answers so that 48, is smaller than ZB2.) = 72, b = 108, ZA = 26 LB1 = LB2 = 401 = LC2 = G = 5. 1 The path of a satellite orbiting the earth causes the satellite to pass directly over two tracking stations A and B, which are 40 mi apart. When the satellite is on one side of the two stations, the angles of elevation at A and B are measured to be 87.0 and 84.20, respectively. (Round your answers to the nearest mile.) 87.09 84.20 A a) How far is the satellite from station A? mi b) How high is the satellite above the ground? mi find the distance across a river, a surveyor chooses points A and B, which are x = 300 ft apart on one side of the river (see the figure). She then chooses a reference point C on the opposite side of the river and finds that BAC * 820 and LABC * 520. Approximate the istance from A to C. (Round your answer to the nearest foot.) x ft 820 520 A tree on a hillside casts a shadow c = 225 ft down the hill. If the angle of inclina ft 60 to the horizontal and the angle of elevation of the sun is a = 560, find the height of the tree. (Round your answer to the nearest foot.)